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  1. RECURSIVELY | English meaning - Cambridge Dictionary

    A subroutine can be coded so that it may call itself recursively in order to perform its task. If there are unsolved problems, the task is recursively carried out to find solutions.

  2. RECURSIVELY Definition & Meaning - Merriam-Webster

    The meaning of RECURSIVE is of, relating to, or involving recursion. How to use recursive in a sentence.

  3. RECURSIVE Definition & Meaning | Dictionary.com

    RECURSIVE definition: pertaining to or using a rule or procedure that can be applied repeatedly. See examples of recursive used in a sentence.

  4. Recursion - Wikipedia

    Recursion is used in a variety of disciplines ranging from linguistics to logic. The most common application of recursion is in mathematics and computer science, where a function being …

  5. Recursively - definition of recursively by The Free Dictionary

    Define recursively. recursively synonyms, recursively pronunciation, recursively translation, English dictionary definition of recursively. adv in a manner that can repeat itself indefinitely …

  6. RECURSIVELY definition and meaning | Collins English Dictionary

    Definition of 'recursively' recursively in British English (rɪˈkɜːsɪvlɪ ) adverb in a manner that can repeat itself indefinitely

  7. recursively, adv. meanings, etymology and more | Oxford English …

    recursively, adv. meanings, etymology, pronunciation and more in the Oxford English Dictionary

  8. recursively - Wiktionary, the free dictionary

    Dec 6, 2025 · Adverb recursively (not comparable) In a recursive way or manner. (Can we add an example for this sense?) (computing) Using recursion.

  9. Recursive - Definition, Meaning & Synonyms | Vocabulary.com

    Something that is recursive has to do with a procedure or rule that is repeated. Think of something that "reoccurs" over and over again, like those fun house mirrors that are angled to present an …

  10. Recursively Definition & Meaning | YourDictionary

    In a recursive way or manner. (computing) Using recursion. Thus we don't ever need to compute the Bezier polynomials, we simply depth reduce the control points recursively until d =0. If a …